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which is the exact value of the expression 6 sqrt(x)-sqrt(4v^2)-sqrt(36v)+sqrt(v^2)
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$$\sqrt{4v^2}=2v,\sqrt{v^2}=v,\sqrt{36v}=6\sqrt{v}$$
So we have \(6\sqrt{x}-2v-6\sqrt{v}+v=-v-6\sqrt{v}+6\sqrt{x}\)
this are my possible answers 3v \[v \sqrt{v}\] -v \[6v ^{2}\]
@msellier that's not meant to be an \(x\), then, is it? :-)
If you meant \(6\sqrt{v}-\sqrt{4v^2}-\sqrt{36v}+\sqrt{v^2}=6\sqrt{v}-2v-6\sqrt{v}+v=-v\)
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yes sorry my bad i meant a v thx for your help now i got it thank you
np!
could you help me with another on please
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